In the circuit shown in the figure, the total charge is \( 750 \, \mu C \) and the voltage across capacitor \( C_2 \) is \( 20 \, {V} \). Then the charge on capacitor \( C_2 \) is:
Step 1: In a series circuit, the total charge on all capacitors is the same. Therefore, the total charge is equal to the charge on each capacitor.
Step 2: The charge \( Q \) on each capacitor in the series is given by: \[ Q = C_2 \times V_2, \] where \( V_2 = 20 \, {V} \) is the voltage across capacitor \( C_2 \).
Step 3: The total charge is given as \( 750 \, \mu C \). From the equation above, we can find \( Q \) on \( C_2 \). \[ Q_2 = 590 \, \mu C. \]
Define the current gain \( \alpha_{DC} \) and \( \beta_{DC} \) for a transistor. Obtain the relation between them.
Equipotential surfaces are shown in the figure. The electric field strength will be: